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Vladimir V. Rybakov
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- affiliation: Manchester Metropolitan University
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2020 – today
- 2023
- [c35]Vladimir V. Rybakov:
Algorithms for recognizing formulas with none-stable truth values in branching time logic. KES 2023: 574-580 - 2022
- [c34]Vladimir V. Rybakov:
Temporal Multi-Agents' Logics Modelling Dynamic Temporal Accessibility Relations. KES 2022: 475-482 - 2021
- [c33]Vladimir V. Rybakov:
Quantitative Modalities, Possible Applications to Information Analysis. KES 2021: 251-258 - 2020
- [c32]Vladimir V. Rybakov:
Representation of Information and Satisfiability, Algorithms for Multi-Agent Logics. KES 2020: 70-77 - [c31]Vladimir V. Rybakov:
Multi-Agent Logic's Modelling Non-Monotonic Information and Reasoning. KES 2020: 670-674
2010 – 2019
- 2019
- [c30]Vladimir V. Rybakov:
Chance Discovery and Analysis of Data via Multi-Agent Logics. KES 2019: 884-891 - 2017
- [j47]Stepan I. Bashmakov, Anna V. Kosheleva, Vladimir V. Rybakov:
Unification for Multi-Agent Temporal Logics with Universal Modality. FLAP 4(4) (2017) - 2016
- [j46]Vladimir V. Rybakov:
Non-transitive linear temporal logic and logical knowledge operations. J. Log. Comput. 26(3): 945-958 (2016) - [c29]Vladimir V. Rybakov:
Intransitive Temporal Multi-agent's Logic, Knowledge and Uncertainty, Plausibility. LFCS 2016: 364-375 - 2015
- [j45]Sergei Odintsov, Vladimir V. Rybakov:
Inference Rules in Nelson's Logics, Admissibility and Weak Admissibility. Logica Universalis 9(1): 93-120 (2015) - [i5]Vladimir V. Rybakov:
Intransitive Linear Temporal Logic, Knowledge from Past, Decidability, Admissible Rules. CoRR abs/1503.08761 (2015) - 2014
- [j44]Vladimir V. Rybakov:
Projective formulas and unification in linear temporal logic LTLU. Log. J. IGPL 22(4): 665-672 (2014) - [c28]Vladimir V. Rybakov:
Multi-agent Non-linear Temporal Logic with Embodied Agent Describing Uncertainty. KES-AMSTA 2014: 87-96 - [e1]Santiago Escobar, Konstantin Korovin, Vladimir V. Rybakov:
UNIF 2012 Post-Worskhop Proceedings. The 26th International Workshop on Unification, Manchester, UK, July 1, 2012. EPiC Series in Computing 24, EasyChair 2014 [contents] - [i4]Vladimir V. Rybakov:
A Note on Parameterised Knowledge Operations in Temporal Logic. CoRR abs/1405.0559 (2014) - [i3]Vladimir V. Rybakov:
Linear Non-Transitive Temporal Logic, Knowledge Operations, Algorithms for Admissibility. CoRR abs/1406.2783 (2014) - [i2]Maybin K. Muyeba, Vladimir V. Rybakov:
Knowledge Representation in Agent's Logic with Uncertainty and Agent's Interaction. CoRR abs/1406.5495 (2014) - [i1]Alexandra Lukyanchuk, Vladimir V. Rybakov:
Linear Intransitive Temporal Logic of Knowledge LTK_r, Decision Algorithms, Inference Rules. CoRR abs/1407.7136 (2014) - 2013
- [j43]Sergei Odintsov, Vladimir V. Rybakov:
Unification and admissible rules for paraconsistent minimal Johanssons' logic J and positive intuitionistic logic IPC+. Ann. Pure Appl. Log. 164(7-8): 771-784 (2013) - [j42]Vladimir V. Rybakov:
Writing out unifiers for formulas with coefficients in intuitionistic logic. Log. J. IGPL 21(2): 187-198 (2013) - [j41]Vladimir V. Rybakov:
Unifiers in transitive modal logics for formulas with coefficients (meta-variables). Log. J. IGPL 21(2): 205-215 (2013) - [c27]David McLean, Vladimir V. Rybakov:
Multi-Agent Temporary Logic Based at Non-linear Time and Imitating Uncertainty via Agents' Interaction. ICAISC (2) 2013: 375-384 - 2012
- [j40]Vladimir V. Rybakov:
Writing out Unifiers in Linear Temporal Logic. J. Log. Comput. 22(5): 1199-1206 (2012) - [c26]Vladimir V. Rybakov:
Multi-Agent Logic based on Temporary Logic TS4Kn serving Web Search. KES 2012: 108-117 - [c25]Vladimir V. Rybakov:
Multi-Agent Logic with Distances, Uncertainty and Interaction Based on Linear Temporal Frames. KES 2012: 169-178 - [c24]Vladimir V. Rybakov:
Logical Analysis for Chance Discovery in Multi-Agents' Environment. KES 2012: 1593-1601 - 2011
- [j39]Sergey Babenyshev, Vladimir V. Rybakov:
Unification in linear temporal logic LTL. Ann. Pure Appl. Log. 162(12): 991-1000 (2011) - [j38]Sergey Babenyshev, Vladimir V. Rybakov:
Linear Temporal Logic LTL: Basis for Admissible Rules. J. Log. Comput. 21(2): 157-177 (2011) - [j37]Vladimir V. Rybakov:
Best Unifiers in Transitive Modal Logics. Stud Logica 99(1-3): 321-336 (2011) - [j36]Vladimir V. Rybakov:
Inference Rules in Multi-agents' Temporal Logics. Trans. Comput. Collect. Intell. 4: 160-176 (2011) - [c23]Vladimir V. Rybakov:
Agents' Logics with Common Knowledge and Uncertainty: Unification Problem, Algorithm for Construction Solutions. KES (1) 2011: 171-179 - [c22]Vladimir V. Rybakov:
Representation of Knowledge and Uncertainty in Temporal Logic LTL with Since on Frames Z of Integer Numbers. KES (1) 2011: 306-315 - [c21]Vladimir V. Rybakov:
Chance Discovery and Unification in Linear Modal Logic. KES (2) 2011: 478-485 - 2010
- [j35]Sergey Babenyshev, Vladimir V. Rybakov:
Logics of Kripke meta-models. Log. J. IGPL 18(6): 823-836 (2010) - [j34]Vladimir V. Rybakov:
Modelling of Chance Discovery in variations of Linear Temporal Logic implementing agents' interaction. Int. J. Adv. Intell. Paradigms 2(2/3): 198-219 (2010) - [j33]Vladimir V. Rybakov:
Algorithm for Decision Procedure in Temporal Logic Treating Uncertainty, Plausibility, Knowledge and Interacting Agents. Int. J. Intell. Inf. Technol. 6(1): 31-45 (2010) - [j32]Vladimir V. Rybakov:
Rules admissible in transitive temporal logic TS4, sufficient condition. Theor. Comput. Sci. 411(50): 4323-4332 (2010) - [c20]Vladimir V. Rybakov, Sergey Babenyshev:
Multi-agent Logic with Distances Based on Linear Temporal Frames. ICAISC (2) 2010: 337-344 - [c19]Vladimir V. Rybakov:
Temporal Logic TL ^Z_ {DU} Modeling Local and Global Discovery with Logical Uncertainty. ICDM Workshops 2010: 830-834 - [c18]Sergey Babenyshev, Vladimir V. Rybakov:
Reasoning and Inference Rules in Basic Linear Temporal Logic BLTL\mathcal{BLTL}. KES (2) 2010: 224-233 - [c17]Sergey Babenyshev, Vladimir V. Rybakov:
A Framework to Compute Inference Rules Valid in Agents' Temporal Logics. KES (1) 2010: 230-239 - [c16]Vladimir V. Rybakov:
Interpretation of Chance Discovery in Temporal Logic, Admissible Inference Rules. KES (3) 2010: 323-330 - [p1]Sergey Babenyshev, Vladimir V. Rybakov:
Logical Analysis of Multi-agent Kripke Structures. Agent and Multi-agent Technology for Internet and Enterprise Systems 2010: 157-180
2000 – 2009
- 2009
- [j31]Sergey Babenyshev, Vladimir V. Rybakov:
Logic of discovery and knowledge. Decision algorithm. Intell. Decis. Technol. 3(2): 115-120 (2009) - [j30]Sergey Babenyshev, Vladimir V. Rybakov:
Logic of Plausibility for Discovery in multi-agent environment. Decision algorithms. Int. J. Intell. Def. Support Syst. 2(1): 34-44 (2009) - [j29]Vladimir V. Rybakov:
Logic of knowledge and discovery via interacting agents - Decision algorithm for true and satisfiable statements. Inf. Sci. 179(11): 1608-1614 (2009) - [j28]Vladimir V. Rybakov:
Linear Temporal Logic LTKK extended by Multi-Agent Logic Kn with Interacting Agents. J. Log. Comput. 19(6): 989-1017 (2009) - [c15]Sergey Babenyshev, Vladimir V. Rybakov:
Temporal Logic for Modeling Discovery and Logical Uncertainty. KES (2) 2009: 16-23 - [c14]Sergey Babenyshev, Vladimir V. Rybakov:
Describing Evolutions of Multi-Agent Systems. KES (1) 2009: 38-45 - [c13]Sergey Babenyshev, Vladimir V. Rybakov, Renate A. Schmidt, Dmitry Tishkovsky:
A Tableau Method for Checking Rule Admissibility in S4. M4M 2009: 17-32 - 2008
- [j27]Vladimir V. Rybakov:
Linear temporal logic with until and next, logical consecutions. Ann. Pure Appl. Log. 155(1): 32-45 (2008) - [j26]Vladimir V. Rybakov:
Temporal logic with interacting agents. J. Appl. Non Class. Logics 18(2-3): 293-308 (2008) - [j25]Vladimir V. Rybakov:
Multi-modal and Temporal Logics with Universal Formula - Reduction of Admissibility to Validity and Unification. J. Log. Comput. 18(4): 509-519 (2008) - [j24]Vladimir V. Rybakov:
Branching Time Logics BTLU, SN, N-1(Z)a with Operations Until and Since Based on Bundles of Integer Numbers, Logical Consecutions, Deciding Algorithms. Theory Comput. Syst. 43(2): 254-271 (2008) - [c12]Sergey Babenyshev, Vladimir V. Rybakov:
Decidability of Hybrid Logic with Local Common Knowledge Based on Linear Temporal Logic LTL. CiE 2008: 32-41 - [c11]Vladimir V. Rybakov:
Multi-agent Logics with Interacting Agents Based on Linear Temporal Logic: Deciding Algorithms. ICAISC 2008: 1243-1253 - [c10]Vladimir V. Rybakov, Sergey Babenyshev:
Algorithms for AI Logic of Decisions in Multi-Agent Environment. ICEIS (2) 2008: 125-129 - [c9]Sergey Babenyshev, Vladimir V. Rybakov:
Logic of Plausibility for Discovery in Multi-agent Environment Deciding Algorithms. KES (3) 2008: 210-217 - [c8]Sergey Babenyshev, Vladimir V. Rybakov:
Logic of Discovery and Knowledge: Decision Algorithm. KES (2) 2008: 711-718 - 2007
- [j23]Vladimir V. Rybakov:
Decidability w.r.t. Logical Consecutions of Linear Temporal Logic Extended by Since and Previous. Fundam. Informaticae 81(1-3): 297-313 (2007) - [j22]Erica Calardo, Vladimir V. Rybakov:
An Axiomatisation for the Multi-modal Logic of Knowledge and Linear Time LTK. Log. J. IGPL 15(3): 239-254 (2007) - [j21]Vladimir V. Rybakov:
Logics with the universal modality and admissible consecutions. J. Appl. Non Class. Logics 17(3): 383-396 (2007) - [c7]Vladimir V. Rybakov:
Logic of Discovery in Uncertain Situations- Deciding Algorithms. KES (2) 2007: 950-958 - [c6]Vladimir V. Rybakov:
Until-Since Temporal Logic Based on Parallel Time with Common Past. Deciding Algorithms. LFCS 2007: 486-497 - 2006
- [c5]Vladimir V. Rybakov:
Linear Temporal Logic with Until and Before on Integer Numbers, Deciding Algorithms. CSR 2006: 322-333 - 2005
- [j20]M. I. Golovanov, Anna V. Kosheleva, Vladimir V. Rybakov:
Logic of Visibility, Perception, and Knowledge and Admissible Inference Rules. Log. J. IGPL 13(2): 201-209 (2005) - [j19]Vladimir V. Rybakov:
Logical consecutions in discrete linear temporal logic. J. Symb. Log. 70(4): 1137-1149 (2005) - [j18]Vladimir V. Rybakov:
Logical Consecutions in Intransitive Temporal Linear Logic of Finite Intervals. J. Log. Comput. 15(5): 663-678 (2005) - [c4]Vladimir V. Rybakov:
Inference in Temporal Next-Time Logic. We Will Show Them! (2) 2005: 615-638 - 2004
- [j17]Vladimir V. Rybakov:
Tabular Logics with no Finite Bases for Inference Rules. Log. J. IGPL 12(4): 301-311 (2004) - 2003
- [j16]Vladimir V. Rybakov:
Refined common knowledge logics or logics of common information. Arch. Math. Log. 42(2): 179-200 (2003) - [j15]Vladimir V. Rybakov:
Barwise's information frames and modal logics. Arch. Math. Log. 42(3): 261-277 (2003) - 2001
- [j14]Vladimir V. Rybakov:
Construction of an Explicit Basis for Rules Admissible in Modal System S4. Math. Log. Q. 47(4): 441-446 (2001) - 2000
- [j13]Vladimir V. Rybakov, Mehmet Terziler, Çigdem Gencer:
Unification and passive inference rules for modal logics. J. Appl. Non Class. Logics 10(3-4): 369-377 (2000) - [j12]Vladimir V. Rybakov, Mehmet Terziler, Vitaliy Remazki:
A Basis in Semi-Reduced Form for the Admissible Rules of the Intuitionistic Logic IPC. Math. Log. Q. 46(2): 207-218 (2000) - [j11]Vladimir V. Rybakov, Mehmet Terziler, Çigdem Gencer:
On Self-Admissible Quasi-Characterizing Inference Rules. Stud Logica 65(3): 417-428 (2000)
1990 – 1999
- 1999
- [j10]Vladimir V. Rybakov, Vladimir R. Kiyatkin, Mehmet Terziler:
Independent Bases for Rules Admissible in Pretabular Logics. Log. J. IGPL 7(2): 253-266 (1999) - [j9]Vladimir V. Rybakov, Çigdem Gencer, Tahsin Oner:
Description of Modal Logics Inheriting Admissible Rules for S4. Log. J. IGPL 7(5): 655-664 (1999) - [j8]Vladimir R. Kiyatkin, Vladimir V. Rybakov, Tahsin Oner:
On Finite Model Property for Admissible Rules. Math. Log. Q. 45: 505-520 (1999) - 1997
- [c3]Vladimir V. Rybakov:
Quasi-Characteristic Inference Rules for Modal Logics. LFCS 1997: 333-341 - 1995
- [j7]Vladimir V. Rybakov:
Hereditarily Structurally Complete Modals Logics. J. Symb. Log. 60(1): 266-288 (1995) - 1994
- [j6]Vladimir V. Rybakov:
Criteria for admissibility of inference rules. Modal and intermediate logics with the branching property. Stud Logica 53(2): 203-226 (1994) - [c2]Vladimir V. Rybakov:
Modal Logics Preserving Admissible for S4 Inference Rules. CSL 1994: 512-526 - [c1]Vladimir V. Rybakov:
Preserving of Admissible Inference Rules in Modal Logics. LFCS 1994: 304-315 - 1993
- [j5]Vladimir V. Rybakov:
Intermediate Logics Preserving Admissible Inference Rules of Heyting Calculus. Math. Log. Q. 39: 403-415 (1993) - 1992
- [j4]Vladimir V. Rybakov:
Rules of Inference with Parameters for Intuitionistic Logic. J. Symb. Log. 57(3): 912-923 (1992) - [j3]Vladimir V. Rybakov:
A Modal Analog for Glivenko's Theorem and its Applications. Notre Dame J. Formal Log. 33(2): 244-248 (1992) - 1990
- [j2]Vladimir V. Rybakov:
Problems of Substitution and Admissibility in the Modal System Grz and in Intuitionistic Propositional Calculus. Ann. Pure Appl. Log. 50(1): 71-106 (1990) - [j1]Vladimir V. Rybakov:
Logical equations and admissible rules of inference with parameters in modal provability logics. Stud Logica 49(2): 215-239 (1990)
Coauthor Index
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